Review

In Some Geometric Properties Fixed Point Theory in Non-Expanding

Volume: 6 Number: 1 February 14, 2023
EN

In Some Geometric Properties Fixed Point Theory in Non-Expanding

This article was retracted on February 14, 2023. https://dergipark.org.tr/en/pub/jamame/article/1370828

Abstract

The aim of this study is, if a Banach space accepts a sequentially weak continuous duality function, a condition later offered to characterize by. It is met with weak limits by means of the norm and the space. It has a normal structure in the sense of Brodskii-Milman. This the result of geometric reality allows for some associations. Fixed point theory for both single-valued and multi-valued functions indicates non-expanding matches.

Keywords

Metric space, fixed point iterations, convergence speed and fixed point. (2020) Mathematics Subject Classication:47H10

References

  1. 1. J. P. Gossez, A note on multivalued monotone operators, Michigan Math. J.17 (1970), 347-350.
  2. 2. . W. A. Kirk, A fixed point theorem for mappings which do not increase distances, Amer. Math. Monthly, 72 (1965).
  3. 3. 27. G. J. Minty, Monotone (nonlinear) operators in Hilbert space, Duke Math. J., 29 (1962), 341-346.
  4. 4. Dr. B.D. Pant, S. Kumar, Some Fixed Point Theorems in Menger Spaces and Aplications, Uttarakhand 247712, March 2008.
  5. 5. S. Elmas, S. Hızarcı, A. Kaplan, A Fixed Point Theorem for Surfaces, ARPN Journal of Science and Technology,2011.
  6. 6 F. E. Browder, Nonlinear operators and nonlinear equations of evolution in Banach Spaces, Proc. Symp. Pure Math. 18, Part 2, Amer. Math. Soc, to appear.
  7. 7. R. E. Bruck, Approximating fixed points and fixed point sets of nonexpansive mappings in Banach spaces, Ph. D. Thesis, University of Chicago, 1969.
  8. 8.D. F, Cudia, The geometry of Banach spaces, Smoothness,Trans.Amer.Math.Soc,110 (1964).
  9. 9. M. M. Day, Strict convexity and smoothness of normed spaces, Trans. Amer. Math.Soc, 78 (1955), 516-528.
  10. 10. E. Asplund, Positivity of duality mappings, Bull. Amer. Math. Soc, 73 (1967),
APA
Elmas, S. (2023). In Some Geometric Properties Fixed Point Theory in Non-Expanding. Journal of Advanced Mathematics and Mathematics Education, 6(1), 1-7. https://izlik.org/JA68GG48ZK
AMA
1.Elmas S. In Some Geometric Properties Fixed Point Theory in Non-Expanding. JAMAME. 2023;6(1):1-7. https://izlik.org/JA68GG48ZK
Chicago
Elmas, Süheyla. 2023. “In Some Geometric Properties Fixed Point Theory in Non-Expanding”. Journal of Advanced Mathematics and Mathematics Education 6 (1): 1-7. https://izlik.org/JA68GG48ZK.
EndNote
Elmas S (February 1, 2023) In Some Geometric Properties Fixed Point Theory in Non-Expanding. Journal of Advanced Mathematics and Mathematics Education 6 1 1–7.
IEEE
[1]S. Elmas, “In Some Geometric Properties Fixed Point Theory in Non-Expanding”, JAMAME, vol. 6, no. 1, pp. 1–7, Feb. 2023, [Online]. Available: https://izlik.org/JA68GG48ZK
ISNAD
Elmas, Süheyla. “In Some Geometric Properties Fixed Point Theory in Non-Expanding”. Journal of Advanced Mathematics and Mathematics Education 6/1 (February 1, 2023): 1-7. https://izlik.org/JA68GG48ZK.
JAMA
1.Elmas S. In Some Geometric Properties Fixed Point Theory in Non-Expanding. JAMAME. 2023;6:1–7.
MLA
Elmas, Süheyla. “In Some Geometric Properties Fixed Point Theory in Non-Expanding”. Journal of Advanced Mathematics and Mathematics Education, vol. 6, no. 1, Feb. 2023, pp. 1-7, https://izlik.org/JA68GG48ZK.
Vancouver
1.Süheyla Elmas. In Some Geometric Properties Fixed Point Theory in Non-Expanding. JAMAME [Internet]. 2023 Feb. 1;6(1):1-7. Available from: https://izlik.org/JA68GG48ZK